Extensions to the x86 instruction set architecture
Advanced Matrix Extensions (AMX), also known as Intel Advanced Matrix Extensions (Intel AMX), are extensions to the x86 instruction set architecture (ISA) for microprocessors from Intel designed to work on matrices to accelerate artificial intelligence (AI) and machine learning (ML) workloads.[1]
^Hemsoth, Nicole (August 19, 2021). "With AMX, Intel Adds AI/ML Sparkle to Sapphire Rapids". The Next Platform.
and 24 Related for: Advanced Matrix Extensions information
AdvancedMatrixExtensions (AMX), also known as Intel AdvancedMatrixExtensions (Intel AMX), are extensions to the x86 instruction set architecture (ISA)...
Leclerc, main battle tank AMX192, a lighting control standard AdvancedMatrixExtensions, an Intel Sapphire Rapids processor feature AMX Mod, a server-side...
AVX512-FP16 TSX Suspend Load Address Tracking (TSXLDTRK) AdvancedMatrixExtensions (AMX) Trust Domain Extensions (TDX), a collection of technologies to help deploy...
address protection using ARMv8.3-A Pointer Authentication Extensions. "Introducing 2017's extensions to the Arm Architecture". community.arm.com. 2 November...
algebra, eigendecomposition is the factorization of a matrix into a canonical form, whereby the matrix is represented in terms of its eigenvalues and eigenvectors...
statistics, the projection matrix ( P ) {\displaystyle (\mathbf {P} )} , sometimes also called the influence matrix or hat matrix ( H ) {\displaystyle (\mathbf...
AVX512-FP16 TSX Suspend Load Address Tracking (TSXLDTRK) AdvancedMatrixExtensions (AMX) Trust Domain Extensions (TDX), a collection of technologies to help deploy...
driven) mode EAX with varying success. OpenAL builds on the EAX extensions with EFX extensions. OpenAL still installs and functions on Windows 10, although...
Several extensions to BLAS for handling sparse matrices have been suggested over the course of the library's history; a small set of sparse matrix kernel...
of a matrix is an element which is both the largest element in its column and the smallest element in its row. Saddle-point method is an extension of Laplace's...
Popek and Goldberg virtualization requirements. APX (Advanced Performance Extensions) are extensions to double the number of general-purpose registers from...
with page folios [LWN.net]". lwn.net. Retrieved 11 July 2022. "AdvancedMatrixExtension (AMX) - x86 - WikiChip". en.wikichip.org. Retrieved 11 July 2022...
algebra, the characteristic polynomial of a square matrix is a polynomial which is invariant under matrix similarity and has the eigenvalues as roots. It...
The Advanced Encryption Standard (AES), also known by its original name Rijndael (Dutch pronunciation: [ˈrɛindaːl]), is a specification for the encryption...
Matrix mechanics is a formulation of quantum mechanics created by Werner Heisenberg, Max Born, and Pascual Jordan in 1925. It was the first conceptually...
transformation). If A {\displaystyle A} is a m × n {\displaystyle m\times n} real matrix, then A {\displaystyle A} defines a linear map from R n {\displaystyle \mathbb...
as the Google Chrome Extensions Gallery. Some extensions focus on providing accessibility features. Google Tone is an extension developed by Google that...
of text editors Comparison of desktop publishing software List of TeX extensions "Source" means you see and edit the TeX source files. "WYSIWYM" = What...
were extended in collaboration with Werner Heisenberg to a semiclassical matrix-like description of atomic transition probabilities. Heisenberg went on...
The density matrix renormalization group (DMRG) is a numerical variational technique devised to obtain the low-energy physics of quantum many-body systems...
Extension" which included foundational new topics of what is today called linear algebra. In 1848, James Joseph Sylvester introduced the term matrix,...
as a Jordan canonical form, is an upper triangular matrix of a particular form called a Jordan matrix representing a linear operator on a finite-dimensional...
orthogonal matrix to a quaternion, see the Rotation matrix#Quaternion. The above section described how to recover a quaternion q from a 3 × 3 rotation matrix Q...